Intractability (nonfiction): Difference between revisions

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In [[Mathematics (nonfiction)|mathematics]], '''intractability''' refers to problems that can be solved in theory (e.g. given large but finite resources, especially time), but for which in practice any solution takes too many resources to be useful.  Such problems are known as '''intractable''' problems.
In [[Computational complexity theory (nonfiction)|computational complexity theory]], '''intractability''' refers to problems that can be solved in theory (e.g. given large but finite resources, especially time), but for which in practice any solution takes too many resources to be useful.  Such problems are known as '''intractable''' problems.


Conversely, problems that can be solved in practice are called '''tractable''' problem, literally "a problem that can be handled".
Conversely, problems that can be solved in practice are called '''tractable''' problem, literally "a problem that can be handled".
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== Nonfiction cross-reference ==
== Nonfiction cross-reference ==


* [[Computational complexity theory (nonfiction)]]
* [[Mathematics (nonfiction)]]
* [[Mathematics (nonfiction)]]


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[[Category:Nonfiction (nonfiction)]]
[[Category:Nonfiction (nonfiction)]]
[[Category:Computation (nonfiction)]]
[[Category:Complexity (nonfiction)]]
[[Category:Mathematicians (nonfiction)]]
[[Category:Mathematicians (nonfiction)]]

Latest revision as of 20:39, 8 December 2017

In computational complexity theory, intractability refers to problems that can be solved in theory (e.g. given large but finite resources, especially time), but for which in practice any solution takes too many resources to be useful. Such problems are known as intractable problems.

Conversely, problems that can be solved in practice are called tractable problem, literally "a problem that can be handled".

The term infeasible (literally "cannot be done") is sometimes used interchangeably with intractable, though this risks confusion with a feasible solution in mathematical optimization.

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